Calculus Assignment Help with Domyonlinecalculusclass

Calculus is a part of mathematics which works for the findings and Properties of derivatives and integrals of functions, by methods originally based on the summation of infinitesimal differences. Calculus has two types- Differential calculus and Integral calculus.

In simple words it helps us to understand the changes between values that are related by a function.

Categories of Calculus:

The two major parts of if is differential calculus and integral calculus; the former concerns instantaneous rates of change, all the slopes of curves, weil integral calculus concerns accumulation of quantities and areas under or between curves.

Purpose of Calculus Assignment Help:

Calculus is a subject where we can study how things change. Calculus Assignment helps us to provide a framework for modelling systems in which can deduce the predictions of such models.

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What are the concepts of Calculus Assignment Help:

The five concepts are-

● Limits

● Functions

● Derivatives

● Integrals

● Infinite series

Syllabus of Calculus Assignment:

There are 3 parts of Calculus which is described as calculus 1, Calculus 2 and Calculus 3

Take a look on the three parts of Calculus Assignment as follows:

Calculus 1 Assignment Syllabus-

1. Functions and Models

● Graph functions from either mathematical formulas or table of values

● Estimate values of a graph including domain range and zero value

● Recognize, classify and graph linear polynomial, rational and trigonometric and transcendental functions

● Transfer function why translation stretching or reflecting an original function by using graphic calculators to understand the informations

● Utilize a graphic calculator to view graphs of functions, determine the optimum viewing rectangle, determine if two or more functions intersect and analyse data from graphs

2. Limits

● Determine the values the Slope of a line tangent to the graph of a function

● To learn graphical methods

● To use of table of values for estimating the limit of a function

● Determine and use the functional limit laws and algebraic methods

● Utilizing of graph to determine limits of functions given specific parameters

● Evaluate infinite limits in order to determine vertical asymptotes of a function

● Determine the continuity of functions at points or intervals

● Determine points where a function is discontinuous and identify the discontinuity

● Applied definitions of continuity and continuity theorems to determine limits of functions at specified points

3. Derivative

4. Applications of differentiation

5. Integrals

6. Application of integration

7. Transcendental and Inverse trigonometric functions

Calculus 2 Assignment Syllabus-

1. Antiderivatives, Area, Riemann Sum and definite integrals

2. Fundamental theorem of Calculus

3. Substitution

4. Logs and Inverse trig functions

5. Polar coordinates and computation of area

6. Volumes: disk method

7. Volumes: shell method

8. Basic integration rules

9. Integration by parts

10. Trigonometric integrals

11. Trigonometric substitution

12. Partial fractions

13. L-Hopital's rule and sequences

14. Improper integrals

15. Series

16. Comparison of series

17. Alternating series

18. Ratio and roots

19. Taylor approximations

20. Power series and Taylor series

21. Growth and decay

22. Separation of variables

Calculus 3 Assignments Syllabus-

1. Identifying domain and range of multivariable off vector-valued functions

2. Expressing curves and surfaces with parametric equations

3. To find limits of multivariable functions

4. To compute partial derivatives, directional derivatives and gradients

5. Constructing and using multivariable chain rule expressions

6. Identify the local extremes of real valued functions of two variables

7. Using Lagrange multipliers to find solutions to constrained Optimisation problems

8. To perform double and triple integrals in standard coordinate systems

9. To use Fubini's theorem to change order of integration when appropriate

10. To understand vectors as quantities having length and direction, independent of position

11. To learn Addition, scalar multiplication, dot product and cross products of vvectorTo when two vectors are orthogonal and use the normal vector to find the equation of a plane in three dimensional space

12. To find limits, rates of change and integrals along space curves

13. To compute the unit tangent and unit normal vectors of space curves

14. For Defining and sketching two or three dimensional vector fields

15. To compute divergence and curl of vector fields

16. To compute a gradient of a function at a point of expressing the gradient function as a vector field

17. Have to learn gradient to determine characteristics of a function, such as minimum and maximum rates of change and direction of steepest Ascent and descent

18. To construct a tangent plane on a surface, and understanding how to tangent plane can be used as a linear approximation of the function near the point of tangency

19. To recognise conservative vector fields

20. To evaluate line and surface integrals over 2D and 3D lines and surfaces

21. To understand when the fundamental Theorem of Line Integrals applies, and using it to evaluate line integrals when appropriate

22. To know Gauss' Divergence theorem to apply and use it to evaluate line integrals when appropriate

23. Study Gauss' Divergence theorem to apply and use to evaluate flux integrals when appropriate

24. To know Stokes' theorem for applying and using it to evaluate work integrals when appropriate

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Uses of Calculus Assignment Help in real life:

It is related to solving the area of complicated shapes, evaluating survey data, the safety of vehicles, business planning, credit card payment records, or finding the changing conditions of your system which can affect you.

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